Third-order design of refractive Offner compensators

J. R. Moya; J. E. A. Landgrave

doi:10.1364/AO.26.002667

Applied Optics
Vol. 26,
Issue 13,
pp. 2667-2672
(1987)
•https://doi.org/10.1364/AO.26.002667

Third-order design of refractive Offner compensators

J. R. Moya and J. E. A. Landgrave

Not Accessible

Your library or personal account may give you access

Get PDF
Email
Share
Get Citation
Copy Citation Text
J. R. Moya and J. E. A. Landgrave, "Third-order design of refractive Offner compensators," Appl. Opt. 26, 2667-2672 (1987)

Export Citation
- BibTex
- Endnote (RIS)
- HTML
- Plain Text
Citation alert
Save article

Abstract

From first-order optics and the condition for zero third-order spherical aberration, a simple set of equations can be derived to produce a good preliminary design of a refractive Offner compensator. An advantage of these formulas is that they provide a design that satisfies specified values for the diameter of the compensating lens and the focal ratio of the cone of observation. An example is given to show how the formulas are used.

Full Article | PDF Article

More Like This

Concave aspheric test combining Dall with Offner null compensation using a plane wave

Xin Wang, Qiang Liu, Hao Zhou, Zhiping He, and Rong Shu
Appl. Opt. 59(28) 8987-8996 (2020)

Dummy lens for the computer optimization of autostigmatic null correctors

J. E. A. Landgrave and J. R. Moya
Appl. Opt. 26(13) 2673-2675 (1987)

Simple design method for third-order dispersion compensation with a thin-film dispersion compensator

Jiayu Liu and Shiuh Chao
Appl. Opt. 43(17) 3442-3448 (2004)

Previous Article Next Article

Cited By

You do not have subscription access to this journal. Cited by links are available to subscribers only. You may subscribe either as an Optica member, or as an authorized user of your institution.

Contact your librarian or system administrator
or
Login to access Optica Member Subscription

Figures (4)

You do not have subscription access to this journal. Figure files are available to subscribers only. You may subscribe either as an Optica member, or as an authorized user of your institution.

Contact your librarian or system administrator
or
Login to access Optica Member Subscription

Tables (2)

You do not have subscription access to this journal. Article tables are available to subscribers only. You may subscribe either as an Optica member, or as an authorized user of your institution.

Contact your librarian or system administrator
or
Login to access Optica Member Subscription

Equations (33)

You do not have subscription access to this journal. Equations are available to subscribers only. You may subscribe either as an Optica member, or as an authorized user of your institution.

Contact your librarian or system administrator
or
Login to access Optica Member Subscription

M	−0.8	−1.0	−1.2	−1.4	−1.6	−1.8	−2.0

m₂
0.95	24.84119	31.65009	39.65300	48.95585	59.66451	71.88493	85.72297
0.90	22.35981	28.73061	36.26037	45.05503	55.22049	66.86270	80.08753
0.85	20.08030	26.02845	33.10045	41.40225	51.03981	62.11908	74.74596
0.80	17.99833	23.53939	30.16944	37.99337	47.11835	57.64997	69.69415
0.75	16.10990	21.25949	27.46232	34.82457	43.45231	53.45159	64.92837
0.70	14.41130	19.18517	24.97673	31.89235	40.03823	49.52049	60.44516
0.65	12.89923	17.31319	22.70910	29.19359	36.87300	45.85358	56.24143
0.60	11.57079	15.64071	20.65662	26.72548	33.95386	42.44812	52.31445
0.55	10.42365	14.16534	18.81691	24.48566	31.27841	39.30169	48.66180
0.50	9.45611	12.88525	17.18803	22.47213	28.84466	36.41230	45.28150
0.45	8.66735	11.79920	15.76858	20.68341	26.65102	33.77832	42.17188
0.40	8.05747	10.90673	14.55774	19.11847	24.59640	31.39858	39.33171
0.35	7.62753	10.20812	13.55535	17.77686	22.98014	29.27231	36.76014
0.30	7.37936	9.70442	12.76187	16.65870	21.50212	27.39921	34.45678
0.25	7.31503	9.39721	12.17839	15.76464	20.26271	25.77948	32.42167
0.20	7.43622	9.28827	11.80642	15.09588	19.26282	24.41376	30.65529
0.15	7.74378	9.37914	11.64762	14.65393	18.50373	23.30317	29.15856
0.10	8.23761	9.67084	11.70354	14.44050	17.98709	22.44918	27.93283
0.05	8.91702	10.16376	11.97540	14.45721	17.71469	21.85359	26.97981
0.00	9.78125	10.85788	12.46402	14.70554	17.68835	21.51836	26.30145

MIRROR PARAMETERS
D = 1000.0	\|R\| = 6000.0	K = −1.02
COMPENSATOR

PARAMETER	THIRD - ORDER	OPTIMIZED
n₁	1.5151	1.5151
n₂	1.5151	1.5151
c₁	0.00	0.00
$c_{1}^{'}$	−0.0061311	−0.0063387
c₂	0.00	0.00
$c_{2}^{'}$	−0.0042492	−0.0042489
t₁	-----	10.00
t₂	-----	4.00
\|l₁\|	474.96	367.59
d	493.04	483.08
$1_{2}^{'} + ∣ R ∣$	6228.44	6331.00
h₁	39.01	38.10
h₂	19.04	27.67
l_p	-----	0.01

M	−0.8	−1.0	−1.2	−1.4	−1.6	−1.8	−2.0

m₂
0.95	24.84119	31.65009	39.65300	48.95585	59.66451	71.88493	85.72297
0.90	22.35981	28.73061	36.26037	45.05503	55.22049	66.86270	80.08753
0.85	20.08030	26.02845	33.10045	41.40225	51.03981	62.11908	74.74596
0.80	17.99833	23.53939	30.16944	37.99337	47.11835	57.64997	69.69415
0.75	16.10990	21.25949	27.46232	34.82457	43.45231	53.45159	64.92837
0.70	14.41130	19.18517	24.97673	31.89235	40.03823	49.52049	60.44516
0.65	12.89923	17.31319	22.70910	29.19359	36.87300	45.85358	56.24143
0.60	11.57079	15.64071	20.65662	26.72548	33.95386	42.44812	52.31445
0.55	10.42365	14.16534	18.81691	24.48566	31.27841	39.30169	48.66180
0.50	9.45611	12.88525	17.18803	22.47213	28.84466	36.41230	45.28150
0.45	8.66735	11.79920	15.76858	20.68341	26.65102	33.77832	42.17188
0.40	8.05747	10.90673	14.55774	19.11847	24.59640	31.39858	39.33171
0.35	7.62753	10.20812	13.55535	17.77686	22.98014	29.27231	36.76014
0.30	7.37936	9.70442	12.76187	16.65870	21.50212	27.39921	34.45678
0.25	7.31503	9.39721	12.17839	15.76464	20.26271	25.77948	32.42167
0.20	7.43622	9.28827	11.80642	15.09588	19.26282	24.41376	30.65529
0.15	7.74378	9.37914	11.64762	14.65393	18.50373	23.30317	29.15856
0.10	8.23761	9.67084	11.70354	14.44050	17.98709	22.44918	27.93283
0.05	8.91702	10.16376	11.97540	14.45721	17.71469	21.85359	26.97981
0.00	9.78125	10.85788	12.46402	14.70554	17.68835	21.51836	26.30145

MIRROR PARAMETERS
D = 1000.0	\|R\| = 6000.0	K = −1.02
COMPENSATOR

PARAMETER	THIRD - ORDER	OPTIMIZED
n₁	1.5151	1.5151
n₂	1.5151	1.5151
c₁	0.00	0.00
$c_{1}^{'}$	−0.0061311	−0.0063387
c₂	0.00	0.00
$c_{2}^{'}$	−0.0042492	−0.0042489
t₁	-----	10.00
t₂	-----	4.00
\|l₁\|	474.96	367.59
d	493.04	483.08
$1_{2}^{'} + ∣ R ∣$	6228.44	6331.00
h₁	39.01	38.10
h₂	19.04	27.67
l_p	-----	0.01

Abstract

Cited By

Figures (4)

Tables (2)

Equations (33)

Applied Optics